[QUOTE=MisterBitcoin;477972]Reserving S1005 up to n=25K.[/QUOTE]

I had to stop two of my linux server due to less work. One of them was payed until 03/03/2018 and the other one up to 31/11/2018.
It looks like something went wrong and they (the server hoster) deleted the datas from the longer payed server instead of the shorter one.
Anyway all results from S1005 were gone.
I´m releasing that base. Sieve file is also gone, will make a new one.

Reserving S576 to n=100k (25-100k) for BOINC

R936 is complete to n=25K; 106 primes were found for n=10K-25K shown below; 184 k's remain; base released.

[code]
90463*936^10035-1
94764*936^10129-1
73693*936^10260-1
71975*936^10281-1
52237*936^10414-1
90833*936^10437-1
60854*936^10593-1
18400*936^10657-1
51249*936^10678-1
100015*936^10937-1
1527*936^11179-1
82273*936^11315-1
78560*936^11478-1
5505*936^11603-1
2249*936^11625-1
47915*936^11631-1
88454*936^11673-1
2878*936^11674-1
95183*936^11690-1
40175*936^11843-1
98218*936^11873-1
69484*936^11884-1
24228*936^11968-1
54189*936^12103-1
26340*936^12140-1
10727*936^12304-1
69893*936^12528-1
53948*936^12649-1
52050*936^12652-1
38032*936^12675-1
93154*936^12716-1
75309*936^12892-1
12468*936^13036-1
91278*936^13063-1
79087*936^13083-1
8675*936^13198-1
67323*936^13235-1
22938*936^13351-1
18617*936^13518-1
30102*936^13529-1
44989*936^13928-1
30674*936^13963-1
85249*936^14024-1
73755*936^14040-1
97873*936^14336-1
26784*936^14340-1
15419*936^14724-1
25647*936^14874-1
13393*936^14933-1
35917*936^15014-1
45240*936^15196-1
69325*936^15393-1
12784*936^15771-1
10573*936^15832-1
90185*936^16118-1
98323*936^16263-1
52793*936^16604-1
64750*936^16653-1
64535*936^16758-1
81019*936^16828-1
40088*936^16904-1
45784*936^17138-1
25995*936^17388-1
71073*936^17497-1
88702*936^17528-1
33169*936^17792-1
42713*936^17918-1
66849*936^18065-1
64199*936^18229-1
79005*936^18291-1
328*936^18403-1
49074*936^18680-1
72943*936^18857-1
5745*936^18864-1
28184*936^18972-1
75403*936^19075-1
94408*936^19156-1
66959*936^19416-1
82092*936^19518-1
91452*936^19735-1
42645*936^19748-1
90310*936^19767-1
47938*936^19786-1
53624*936^19899-1
62284*936^20019-1
54127*936^20265-1
77578*936^20267-1
69744*936^20681-1
20497*936^21050-1
16894*936^21107-1
11002*936^21410-1
39752*936^21488-1
91779*936^21849-1
9917*936^21903-1
58809*936^21951-1
24649*936^22509-1
69903*936^22679-1
73508*936^22689-1
988*936^22749-1
73104*936^22756-1
54610*936^22943-1
75370*936^23341-1
86283*936^23366-1
12283*936^23768-1
96110*936^23956-1
69632*936^24096-1
[/code]

Reserving S646 to n=100k (25-100k) for BOINC

Reserving S1005 to n=25K.

S810 tested to n=100k (50-100k)

50 primes found, 165 remain

Results emailed - Base released

S576 tested to n=100k (25-100k)

64 primes found, 155 remain

Results emailed - Base released

Reserving R877 to n=25K.

I will turn the work over to Ian.

R606 is complete to n=25K; 185 primes were found for n=10K-25K shown below; 419 k's remain; base released.

[code]
39544*606^10036-1
2480*606^10050-1
52257*606^10059-1
18243*606^10150-1
7372*606^10253-1
26317*606^10267-1
51727*606^10285-1
41814*606^10318-1
65920*606^10370-1
67417*606^10537-1
14858*606^10729-1
25335*606^10853-1
71982*606^10901-1
72045*606^10993-1
27010*606^11145-1
67287*606^11155-1
33834*606^11162-1
52299*606^11177-1
24779*606^11193-1
61317*606^11236-1
21893*606^11283-1
46593*606^11318-1
69094*606^11332-1
48164*606^11368-1
58270*606^11384-1
36075*606^11457-1
59502*606^11501-1
40522*606^11539-1
39863*606^11616-1
68429*606^11617-1
33553*606^11658-1
18713*606^11766-1
68658*606^11786-1
43233*606^11992-1
66635*606^11994-1
802*606^11998-1
19023*606^12297-1
69142*606^12308-1
20518*606^12334-1
18342*606^12509-1
68874*606^12509-1
43499*606^12571-1
45985*606^12578-1
61702*606^12603-1
54618*606^12676-1
39778*606^12690-1
26723*606^12694-1
12797*606^12700-1
5195*606^12701-1
26905*606^12724-1
30792*606^12761-1
9199*606^12844-1
56858*606^12930-1
29234*606^12951-1
70475*606^13015-1
68489*606^13067-1
38817*606^13104-1
33882*606^13164-1
49713*606^13171-1
38949*606^13183-1
50558*606^13273-1
28543*606^13305-1
18988*606^13318-1
56777*606^13328-1
31035*606^13378-1
53052*606^13469-1
37678*606^13483-1
58410*606^13523-1
32727*606^13563-1
65108*606^13709-1
59613*606^13817-1
49757*606^13829-1
10152*606^13832-1
64849*606^13838-1
23615*606^13839-1
13609*606^13856-1
42105*606^13885-1
35625*606^13898-1
18175*606^13901-1
38467*606^14063-1
4468*606^14103-1
24887*606^14195-1
30704*606^14261-1
10389*606^14267-1
65333*606^14336-1
23880*606^14380-1
34897*606^14414-1
14793*606^14624-1
63890*606^14753-1
8982*606^15059-1
67932*606^15102-1
45245*606^15300-1
28478*606^15393-1
43207*606^15420-1
19898*606^15537-1
45319*606^15563-1
63673*606^15584-1
71219*606^15622-1
6547*606^15626-1
44678*606^15636-1
52133*606^15643-1
61303*606^15892-1
21669*606^15936-1
26364*606^15965-1
18020*606^16047-1
1587*606^16138-1
15250*606^16158-1
73672*606^16203-1
32358*606^16282-1
35569*606^16305-1
27147*606^16313-1
29369*606^16540-1
27188*606^16547-1
59284*606^16744-1
66808*606^17006-1
28109*606^17170-1
20404*606^17280-1
71995*606^17285-1
23997*606^17380-1
9144*606^17571-1
10668*606^17685-1
33164*606^17707-1
29345*606^17789-1
50544*606^17904-1
69113*606^18027-1
63254*606^18036-1
55119*606^18155-1
49015*606^18244-1
8220*606^18356-1
31180*606^18393-1
10169*606^18433-1
36054*606^18508-1
6069*606^18590-1
62672*606^18625-1
47930*606^18679-1
69610*606^18681-1
65573*606^18706-1
44259*606^18742-1
73180*606^18750-1
35288*606^18880-1
58699*606^19153-1
44913*606^19180-1
32830*606^19242-1
71618*606^19366-1
14457*606^19401-1
68644*606^19503-1
58915*606^19505-1
44702*606^19892-1
57513*606^19930-1
63142*606^19950-1
13682*606^19986-1
52153*606^20125-1
42433*606^20305-1
65998*606^20345-1
35254*606^20378-1
45098*606^20595-1
3138*606^20736-1
58240*606^20781-1
26007*606^20948-1
14865*606^21087-1
43828*606^21128-1
48472*606^21136-1
63387*606^21747-1
36425*606^21777-1
19230*606^21869-1
59717*606^22022-1
3550*606^22027-1
19489*606^22265-1
59662*606^22375-1
15835*606^22466-1
61245*606^22742-1
24007*606^23425-1
55843*606^23482-1
56529*606^23535-1
34029*606^23540-1
34960*606^23853-1
6674*606^24174-1
13439*606^24480-1
25212*606^24486-1
37398*606^24507-1
53155*606^24561-1
68987*606^24582-1
39574*606^24596-1
30230*606^24607-1
44349*606^24621-1
[/code]

Reserving S918 to n=100k (25-100k) for BOINC

Ian has completed S936 to n=25K; 128 primes were found for n=10K-25K shown below; 173 k's remain; base released.

[code]
42573*936^10049+1
51318*936^10072+1
21942*936^10156+1
78751*936^10183+1
9537*936^10248+1
40491*936^10257+1
5875*936^10348+1
37175*936^10470+1
26941*936^10543+1
32122*936^10594+1
72375*936^10648+1
35780*936^10717+1
47713*936^10858+1
92862*936^10965+1
4097*936^11025+1
91021*936^11052+1
50326*936^11055+1
9642*936^11077+1
57942*936^11123+1
75421*936^11157+1
92536*936^11306+1
10186*936^11332+1
13017*936^11364+1
29983*936^11409+1
80581*936^11499+1
22872*936^11587+1
31933*936^11609+1
32496*936^11661+1
64391*936^11717+1
51801*936^11749+1
21428*936^11753+1
16957*936^11761+1
58965*936^11783+1
32210*936^11795+1
32043*936^11854+1
76313*936^11887+1
36492*936^12014+1
10287*936^12074+1
43983*936^12080+1
20485*936^12085+1
59603*936^12100+1
30560*936^12285+1
86462*936^12341+1
62676*936^12384+1
97951*936^12407+1
82255*936^12421+1
26925*936^12422+1
98822*936^12438+1
97463*936^12523+1
80377*936^12549+1
72993*936^12724+1
99801*936^12924+1
79318*936^13082+1
97841*936^13228+1
29288*936^13242+1
64402*936^13531+1
4722*936^13706+1
40673*936^13892+1
85423*936^14046+1
18388*936^14169+1
73316*936^14344+1
68801*936^14376+1
4837*936^14448+1
15936*936^14679+1
66273*936^14855+1
98041*936^14891+1
44776*936^14993+1
38792*936^15052+1
63627*936^15117+1
73502*936^15148+1
33003*936^15325+1
23716*936^15401+1
46742*936^15483+1
40812*936^15739+1
26095*936^15815+1
21038*936^15852+1
87663*936^15891+1
19547*936^16092+1
25762*936^16532+1
54826*936^16540+1
100073*936^16865+1
8622*936^16915+1
28721*936^17336+1
82982*936^17337+1
72948*936^17417+1
97057*936^17443+1
49047*936^17591+1
21017*936^17609+1
79565*936^17739+1
80027*936^17795+1
70796*936^17937+1
8115*936^17983+1
94023*936^17989+1
47850*936^18574+1
59468*936^18687+1
44490*936^18706+1
17840*936^18786+1
90676*936^18889+1
82640*936^19119+1
31550*936^19140+1
84436*936^19572+1
79741*936^19695+1
74602*936^19916+1
20225*936^19956+1
4533*936^20207+1
22132*936^20239+1
31192*936^20255+1
59127*936^20605+1
3220*936^20952+1
63603*936^21326+1
40118*936^21510+1
64916*936^21562+1
79467*936^22159+1
56411*936^22305+1
27021*936^22355+1
54451*936^22381+1
78171*936^22508+1
73781*936^22930+1
32642*936^22957+1
30416*936^23254+1
95966*936^23429+1
65325*936^23477+1
86577*936^23509+1
8432*936^23621+1
42722*936^23918+1
55981*936^24012+1
70726*936^24573+1
88303*936^24807+1
[/code]

This is a hell of a base. > 40% of k's were primed for n=10K-25K leaving < 175 k's remaining for a CK > 100K and a base > 900. It's now on the recommended list for n=25K-100K and sieving is in progress. :-)